zross/index.html

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  <title>R crash course</title>
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      <section class='' data-state='' id='slide-1'>
  <h1>new workshop slides</h1>
  <hr>

<p>Using R markdown, knitr, slidify to generate nicer slides that include R code</p>

</section>
<section class='' data-state='' id='slide-2'>
  <h3>Quick example with ggplot2</h3>
  <pre><code class="r">ggplot(diamonds, aes(carat, price))+geom_point(color=&quot;firebrick&quot;)
</code></pre>

<p><img src="data:image/png;base64,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" alt="plot of chunk unnamed-chunk-1"> </p>

</section>
<section class='' data-state='' id='slide-3'>
  <h3>Two column example</h3>

<div style='float:left;width:48%;' class='centered'>
  <p>First plot</p>

<pre><code class="r">ggplot(diamonds, aes(carat, price))+geom_point(color=&quot;cadetblue&quot;)
</code></pre>

<p><img src="data:image/png;base64,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" alt="plot of chunk unnamed-chunk-2"> </p>

</div>
<div style='float:right;width:48%;'>
  <p>Second plot</p>

<pre><code class="r">ggplot(diamonds, aes(carat, price, color=clarity))+geom_point()
</code></pre>

<p><img 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" alt="plot of chunk unnamed-chunk-3"> </p>

</div>
<div>
  <p>Now I should go back to one column (fullwidth)</p>

</div>
</section>
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